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anygoal [31]
3 years ago
15

When 2.50 g of a certain hydrocarbon was completely combusted in a "bomb (constant-volume) calorimeter" with a heat capacity (ex

cluding water) of 350 J/°C and which contained 2.00 liters of water (density = 1.00 g/mL and specific heat capacity = 4.184 J/°C•g), the resulting temperature change was measured to be 5.52°C. Calculate the thermal energy (in kJ) released per gram of hydrocarbon combusted. (1) 48.1 kJ/g (2) 0.773 kJ/g (3) 19.2 kJ/g (4) 18.5 kJ/g (5) 46.2 kJ/g
Physics
1 answer:
erastovalidia [21]3 years ago
3 0

Answer:

The thermal energy released per gram is 19.2 kJ/g.

(3)  is correct option.

Explanation:

Given that,

Weight of hydrocarbon = 2.50 g

Heat capacityc = 350 J/^{\circ}C

We need to calculate the thermal energy released

Using formula of thermal energy

Heat released =heat absorb by calorimeter+heat absorb by water

Q=c\Delta T+mc\Delta T

Put the value into the formula

Q=350\times5.52+2000\times4.184\times5.52

Q=48123.36\ J

Now, The thermal energy released per gram

Q'=\dfrac{Q}{m}

Put the value into the formula

Q'=\dfrac{48123.36}{2.50}

Q'=19.2\ kJ/g

Hence, The thermal energy released per gram is 19.2 kJ/g.

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A rocket travels at a speed of 14,000 m/s. What is the distance travelled by the rocket in 150s?
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4 years ago
horizontal circular platform rotates counterclockwise about its axis at the rate of 0.919 rad/s. You, with a mass of 73.5 kg, wa
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Answer:

The total angular momentum is 292.59 kg.m/s

Explanation:

Given that :

Rotation of the horizontal circular platform \omega = 0.919 rad/s

mass of the platform (m) = 90.7 kg

radius (R) = 1.91 m

mass of the poodle m_p = 20.5 kg

Your mass  m' = 73.5 kg

speed v = 1.05 m/s with respect to the platform

V_p = \frac{1.05}{2} \ m /s \\ \\ = 0.525  \ m /s  \\  \\r = \frac{R}{2}

r = 0.955

Mass of the mutt m_m = 18.5 kg

r' = \frac{3}{4} \ R

Your angular momentum is calculated as:

Your angular velocity relative to the platform is \omega' = \frac{v}{R}  = \frac{1.05}{1.91 } = 0.5497 \ rad/s

Actual \ \omega_y = \omega - \omega ' = (0.919 - 0.5497) \ rad/s = 0.3693 \ rad/s

I_y = m'R^2 = 73.5 *1.91^2= 268.14 \ kgm^2

L_Y = I_y*\omega_y= 268.14*0.3683= 98.76 \ kg.m/s

For poodle :

Relative \ \ \omega' = \frac{V_p}{R/2} = 0.550 \  rad/s

Actual \omega_p = \omega - \omega' =  0.919 -0.550 = 0.369 \ rad/s

I_p = m_p(\frac{R}{2} )^2  = 20.5(\frac{1.91}{2} )^2 = 18.70 \ kgm^2

L_p = I_p *\omega_p = 18.70*0.369 = 6.9003 \  kgm/s

I_M = m_m(\frac{3}{y4} R)^2 = 18.5 (\frac{3}{4} 1.91)^2 = 37.96 \  kgm^2

L_M = I_M \omega = 37.96 * 0.919= 34.89 \ kg.m/s

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L_D = I \omega = 165.44*0.919 =152.04 \ kg.m/s

Total angular momentum of system is:

L = L_D +L_Y+L_P+L_M

= (152.04 + 98.76 + 6.9003 + 34.89) kg.m/s

= 292.59 kg.m/s

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